The TH ∃ OREM ∀ project: a progress report
Symbolic computation and automated reasoning
CAL: A Computer Assisted Learning System for Computation and Logic
Computer Aided Systems Theory - EUROCAST 2001-Revised Papers
Theory of Judgments and Derivations
Progress in Discovery Science, Final Report of the Japanese Discovery Science Project
Interactive Theorem Proving and Program Development
Interactive Theorem Proving and Program Development
Isabelle/HOL: a proof assistant for higher-order logic
Isabelle/HOL: a proof assistant for higher-order logic
A framework for checking proofs naturally
Journal of Intelligent Information Systems
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We propose a simple theory of expressions which is intended to be used as a foundational syntactic structure for the Natural Framework (NF). We define expression formally and give a simple proof of the decidability of α-equivalence. We use this new theory of expressions to define judgments and derivations formally, and we give concrete examples of derivation games to show a flavor of NF.